| 1501 |
AMC 12 2019 B Q18 |
Square pyramid \(ABCDE\) has base \(ABCD,\) which ... |
1500.00 |
| 1502 |
AMC 12 2019 B Q19 |
Raashan, Sylvia, and Ted play the following game. ... |
1500.00 |
| 1503 |
AMC 12 2019 B Q23 |
How many sequences of \(0\)s and \(1\)s of length ... |
1500.00 |
| 1504 |
AMC 12 2020 A Q2 |
The acronym AMC is shown in the rectangular grid b... |
1500.00 |
| 1505 |
AMC 12 2020 A Q3 |
A driver travels for \(2\) hours at \(60\) miles p... |
1500.00 |
| 1506 |
AMC 12 2020 A Q4 |
How many \(4\)-digit positive integers (that is, i... |
1500.00 |
| 1507 |
AMC 12 2020 A Q6 |
In the plane figure shown below, \(3\) of the unit... |
1500.00 |
| 1508 |
AMC 12 2020 A Q7 |
Seven cubes, whose volumes are \(1\), \(8\), \(27\... |
1500.00 |
| 1509 |
AMC 12 2020 A Q9 |
How many solutions does the equation \(\tan{(2x)} ... |
1500.00 |
| 1510 |
AMC 12 2020 A Q10 |
There is a unique positive integer \(n\) such that... |
1500.00 |
| 1511 |
AMC 12 2020 A Q12 |
Line \(\ell\) in the coordinate plane has the equa... |
1500.00 |
| 1512 |
AMC 12 2020 A Q14 |
Regular octagon \(ABCDEFGH\) has area \(n\). Let \... |
1500.00 |
| 1513 |
AMC 12 2020 A Q15 |
In the complex plane, let \(A\) be the set of solu... |
1500.00 |
| 1514 |
AMC 12 2020 A Q16 |
A point is chosen at random within the square in t... |
1500.00 |
| 1515 |
AMC 12 2020 A Q17 |
The vertices of a quadrilateral lie on the graph o... |
1500.00 |
| 1516 |
AMC 12 2020 A Q19 |
There exists a unique strictly increasing sequence... |
1500.00 |
| 1517 |
AMC 12 2020 A Q20 |
Let \(T\) be the triangle in the coordinate plane ... |
1500.00 |
| 1518 |
AMC 12 2020 A Q21 |
How many positive integers \(n\) are there such th... |
1500.00 |
| 1519 |
AMC 12 2020 A Q22 |
Let \((a_n)\) and \((b_n)\) be the sequences of re... |
1500.00 |
| 1520 |
AMC 12 2020 A Q23 |
Jason rolls three fair standard six-sided dice. Th... |
1500.00 |